It is a word
sector
A part of a circle (the area) bounded by an arc and a chord is termed a circular segment. A link can be found below.
It is a sector of the circle
The segment is called a secant.The area bounded by a secant and its arc is a sector.
I always called it an arc. It is simply a section of the circle. The ends are determined by the two radii you referenced. Each of the radii start at the center of the circle and end at their intersection with the circle. The portion of the circle that lies between the ends of the two radii is an arc.
A sector
A sector
sector
central angle A sector
The area bounded by an arc of circle and two radii is known as a "circular sector"
The region bounded by an arc of a circle and the radii to its endpoints is known as a sector. A sector resembles a "slice" of the circle and is defined by the two radii extending from the center of the circle to the endpoints of the arc. The area of this sector can be calculated based on the central angle and the radius of the circle.
The region bounded by an arc and two radii to the arc's endpoints is known as a sector of a circle. It resembles a "slice" of the circle, with the arc serving as the curved edge and the two radii as the straight edges extending from the center of the circle to the endpoints of the arc. The area of this sector can be calculated based on the angle subtended by the arc at the center and the radius of the circle.
A sector of a circle would fit the given description
The area is called as "Sector"
a sector is a portion of a circle bounded by the two radii and the included arc.
A piece of the circumference of a circle is called an arc A piece of the area of a circle bounded by an arc and two radii is called A sector. A piece of the area of a circle bounded by an arc and a chord is called a segment
The region bounded by an arc and its two radii is known as a sector of a circle. This sector represents a "slice" of the circle, defined by the two radii that extend from the center of the circle to the endpoints of the arc. The area of this sector can be calculated using the formula ( \frac{1}{2} r^2 \theta ), where ( r ) is the radius and ( \theta ) is the angle in radians.